Method · Kernel and closed-form inner solvers
KIP-ConvNet
Dataset Distillation with Infinitely Wide Convolutional Networks
Timothy Nguyen, Roman Novak, Lechao Xiao, Jaehoon Lee
NeurIPS 2021 · first public 2021-07-27 · arXiv 2107.13034
In one paragraph
Extends KIP's kernel-ridge-regression meta-learning to infinitely wide convolutional networks via a distributed NTK computation, reporting over 65% CIFAR-10 test accuracy from just 10 datapoints — up from a prior best of 40% — with matching state-of-the-art results across MNIST, Fashion-MNIST, CIFAR-10, CIFAR-100 and SVHN.
Where it sits
- Kernel and closed-form inner solvers (Bi-level performance matching)
- Setting: Image classification
Builds on
Abstract (verbatim from arXiv)
The effectiveness of machine learning algorithms arises from being able to extract useful features from large amounts of data. As model and dataset sizes increase, dataset distillation methods that compress large datasets into significantly smaller yet highly performant ones will become valuable in terms of training efficiency and useful feature extraction. To that end, we apply a novel distributed kernel based meta-learning framework to achieve state-of-the-art results for dataset distillation using infinitely wide convolutional neural networks. For instance, using only 10 datapoints (0.02% of original dataset), we obtain over 65% test accuracy on CIFAR-10 image classification task, a dramatic improvement over the previous best test accuracy of 40%. Our state-of-the-art results extend across many other settings for MNIST, Fashion-MNIST, CIFAR-10, CIFAR-100, and SVHN. Furthermore, we perform some preliminary analyses of our distilled datasets to shed light on how they differ from naturally occurring data.
BibTeX (generated; prefer the venue's official entry)
@article{nguyen2021dataset,
title = {Dataset Distillation with Infinitely Wide Convolutional Networks},
author = {Timothy Nguyen and Roman Novak and Lechao Xiao and Jaehoon Lee},
journal = {NeurIPS 2021},
year = {2021}
}Nearby in Kernel and closed-form inner solvers
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